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Volumes of Solids of Revolution / Method of Cylinders
In the previous section we started looking at determine volumes of solids of revolution. In this section we took cross sections which were rings or disks, found the cross-sectional area & utilized then the following formulas to determine the volume of the solid.
V =∫ abA ( x ) dx V = ∫cd A ( y) dy
We only utilized cross sections that were in the shape of a disk or a ring. However, this does not always have to be the case. We can utilize any shape for the cross sections as long as it can be expanded or contracted to totally cover the solid we're looking at.
a triangle with side lengths in the ratio 3:4:5 is inscribed in a circle of radius 3.what is the area of the triangle.
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I would like to know what a symbol in my homework means?
As x tends to zero the value of 1/x tends to either ∞ or -∞. In this situation we will not be sure about the exact value of 1/x. As a result we will not be sure about the exact/app
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if P is a point in the interior of a triangles ABC,prove that AB>BC+CA
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Solve the following pairs of simultaneous equations by elimination method i.2x+y=10 ii. 3x+y=6 3x-2y=1 5x+y=8 solve the following simult
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